abundant | amicable | antiprime | automorphic | bell | biquadratic | carmichael | catalan | caterer | centeredHexagonal | centeredSquare | collatz | composite | cubic | cullen | decagonal | deficient | derangement | digitSum | digitalRoot | divisors | emirp | enneadecagonal | even | evil | factorial | fermat | fibonacci | gnomonic | golomb | gould | hamming | happy | harshad | heptadecagonal | heptagonal | hexagonal | icosihenagonal | identity | jacobsthal | kaprekar | kolakoski | kynea | leonardo | lucas | lucky | mersenne | moserdebruijn | motzkin | narayana | narcissistic | negation | newmanConway | not | octagonal | octahedral | odd | odious | palindrome | partition | pell | pentagonal | pentatope | perfect | perfectPower | perrin | polite | powerful | prime | primorial | pronic | recaman | repunit | reversal | safePrime | semiprime | sigma | smith | sophieGermain | sphenic | square | squarefree | star | stern | sylvester | tetrahedral | thabit | thueMorse | totient | triangular | tribonacci | twinPrime | vanEck | woodall | xpadovan

Recaman - A005132

Recaman, the first 32 terms1: 0; 2: 1; 3: 3; 4: 6; 5: 2; 6: 7; 7: 13; 8: 20; 9: 12; 10: 21; 11: 11; 12: 22; 13: 10; 14: 23; 15: 9; 16: 24; 17: 8; 18: 25; 19: 43; 20: 62; 21: 42; 22: 63; 23: 41; 24: 18; 25: 42; 26: 17; 27: 43; 28: 16; 29: 44; 30: 15; 31: 45; 32: 140204060801357911131517192123252729311: 02: 13: 34: 65: 26: 77: 138: 209: 1210: 2111: 1112: 2213: 1014: 2315: 916: 2417: 818: 2519: 4320: 6221: 4222: 6323: 4124: 1825: 4226: 1727: 4328: 1629: 4430: 1531: 4532: 14

Each term is a note: the term modulo 60, counted in semitones up from C2.

0, 1, 3, 6, 2, 7, 13, 20, 12, 21, 11, 22, 10, 23, 9, 24, 8, 25, 43, 62, 42, 63, 41, 18, 42, 17, 43, 16, 44, 15, 45, 14

C2 C#2 D#2 F#2 D2 G2 C#3 G#3 C3 A3 B2 A#3 A#2 B3 A2 C4 G#2 C#4 G5 D2 F#5 D#2 F5 F#3 F#5 F3 G5 E3 G#5 D#3 A5 D3